The problem of suppressing chaos in the Rayleigh oscillator with fractional order deflection
is considered. The explanation of Melnikovʼs techniques shows that the dynamic …

With the help of the one-dimensional cubic complex Ginzburg–Landau equation (CGLE) as
perturbations of the nonlinear Schrödinger equation (NLSE), we derive the equations of …

Josephson junctions due to their memory and non-linearity properties have considerably
impacted the exact sciences and technological fields in particular. In this study, we …

We numerically demonstrate the generation of chaos in a four-terminal superconductive
device made of five Josephson weak-link junctions, which is referred to as" Josephson …

The Melnikov method is applied to periodically perturbed open systems modeled by an
inverse-square-law attraction center plus a quadrupolelike term. A compactification …

The intermittent-type chaos occurring in rf-and dc-nonsinusoidal driven oscillators is
investigated analytically and numerically. The attention is focused on a general class of …

Chaotic responses induced by an applied biharmonic driven signal on the sine-Gordon (sG)
system influenced by a constant dc-driven and the damping fields are investigated using a …

When two or more chaotic systems are coupled they may exhibit synchronized chaotic
oscillations. The synchronization of chaos is usually understood as the regime of chaotic …

In a well-known science fiction novel by Ray Bradbury, a butterfly in the pre-historic past is
accidentally crushed by time travelers and this seemingly insignificant event radically …

A parametrically modified sine-Gordon model subject to an applied spatial periodic field is
considered. It is shown by analyzing the phase plane that the deformable parameter R plays …